Qurak

AngerJ

Available

Anger function `AngerJ[nu, z]` which equals `BesselJ` for integer orders.

AngerJ[ν, z]
AngerJ[ν, μ, z]
AngerJ[1 / 2, 5.0] → -0.28573350818808113Series[AngerJ[1 / 2, x], {x, 0, 4}]//FullSimplify → SeriesData[x, 0, {2/Pi, 4/(3*Pi), -8/(15*Pi), -16/(105*Pi), 32/(945*Pi)}, 0, 5, 1]ReImPlot[AngerJ[1 / 2, x], {x, -25, 25}, PlotRange -> All] → -Graphics-

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